Seminar talk, 7 October 2009: Difference between revisions
Jump to navigation
Jump to search
using an external editor |
No edit summary |
||
| (One intermediate revision by the same user not shown) | |||
| Line 2: | Line 2: | ||
| speaker = Alexander Verbovetsky | | speaker = Alexander Verbovetsky | ||
| title = Compatibility operators for passive orthonomic systems | | title = Compatibility operators for passive orthonomic systems | ||
| abstract = About three years ago, we discussed Michal Marvan's theorem on integrability conditions of orthonomic systems. Since then Michal improved his construction and proved that his set of integrability conditions is irredundant. The talk will discuss these results and their application to construction of compatibility operators. | | abstract = About three years ago, we discussed [[Michal Marvan]]'s theorem on integrability conditions of orthonomic systems. Since then Michal improved his construction and proved that his set of integrability conditions is irredundant. The talk will discuss these results and their application to construction of compatibility operators. | ||
| references = Marvan M. Sufficient set of integrability conditions of an orthonomic system, Found. Comput. Math., 2009, | | references = Marvan M. Sufficient set of integrability conditions of an orthonomic system, Found. Comput. Math., 2009, {{arXiv|nlin/0605009}} | ||
| 79YY-MM-DD = 7990-89-92 | | 79YY-MM-DD = 7990-89-92 | ||
}} | }} | ||
Latest revision as of 21:07, 30 November 2009
Speaker: Alexander Verbovetsky
Title: Compatibility operators for passive orthonomic systems
Abstract:
About three years ago, we discussed Michal Marvan's theorem on integrability conditions of orthonomic systems. Since then Michal improved his construction and proved that his set of integrability conditions is irredundant. The talk will discuss these results and their application to construction of compatibility operators.
References:
Marvan M. Sufficient set of integrability conditions of an orthonomic system, Found. Comput. Math., 2009, arXiv:nlin/0605009